Nigerian Science & Mathematics Olympiad Past Questions and Answers PDF Download.
Nigerian Science & Mathematics Olympiad Past Questions: Do you wish to partake in the upcoming examination? Then you need to arm yourself, there are various ways to do that. One of them is by getting yourself acquainted with the Nigerian Science & Mathematics Olympiad Past Questions and Answers, which is currently available for download on our website.
Over the years, we’ve received and SMS from aspiring candidates for past questions and answers, not only that, we’ve also received lots of testimonies from aspirants-turn-students of the tremendous role past questions played in their academic enhancement.
So, I’d really encourage you to go for one. I’m not trying to coax you to buy though, it’s your choice but I need to guide you on the right track to follow if I must see you succeed in the forth coming Nigerian Science & Mathematics Olympiad Competition and the best way is to get past questions. You really want to know why? I aint cajoling you like I said but this are the reasons;
MATH OLYMPIADS Mathematical Olympiads for Elementary and Middle Schools A Nonprofit Public Foundation 2154 Bellmore Avenue Bellmore, NY PHONE: (516) 781-2400 FAX: (516) 785-6640 E-MAIL: office@moems.org WEBSITE: www.moems.org OLYMPIAD PROBLEMS 2006-2007 D IVISION E 2006-2007 DIVISION WITH ANSWERS AND SOLUTIONS.
- It enlightens you on the scope of exam
- You won’t be in the dark about questions to expect in the examination.
- You won’t need support rather you’ll be confident in yourself
- You won’t develop examination fever as a result of not knowing where the questions will be coming from.
- Equips you beforehand.
- Guides you on how to answer exam technical questions
Preface This book is a continuation Mathematical Olympiads 1995-1996: Olympiad Problems from Around the World, published by the American Mathemat. Contains 320 problems involving principally algebra and arithmetic, although several of the problems are of a type meant only to encourage the development of logical thought (see, for example, problems 1-8). The problems are grouped into twelve separate sections. The last four sections (Complex Numbers, Some Problems from Number Theory. Academia.edu is a platform for academics to share research papers. SCHOOLS MATH OLYMPIADS MASMO The Maths Olympiad contests presented these 400 challenging problems and ingenious solutions over a period of 16 years'art of problem solving december 26th, 2019 - this page lists the authors and the proposing countries of the problems of the imo for many problems the composers do not have the nationality of the.
Apart from equipping you and all that, series of studies and hard work will help boost your intelligence. You know, even if you are very smart if you don’t read you become dump. It helps you think fast and beyond your capacity. You won’t also feel intimidated by the crowd or question because you’ll be prepared for it.
Nature of the Past Questions
The Nigerian Science & Mathematics Olympiad Past Questions is subdivided into two sections which are;
♦ JUNIOR OLYMPIAD CATEGORY.
JUNIOR MATHEMATICS OLYMPIAD (JMO)
JUNIOR SCIENCE OLYMPIAD (JSO)
JUNIOR INFORMATICS OLYMPIAD (NIOI)
♦ SENIOR OLYMPIAD CATEGORY.
SENIOR MATHEMATICS – Nigeria Mathematics Olympiad (NIMO)
BIOLOGY – Nigeria Biology Olympiad (NIBO)
PHYSICS – Nigeria Physics Olympiad (NIPHO)
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Math Olympiad Problems And Solutions Pdf
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Problem solving and proofs at the Olympiad level are an entirely different skill from the AMC and AIME competitions.
There are a number of books both classical and modern the cover non-routine problem solving at the Olympiad level.
The classical resources on problem solving are mostly by the famous mathematician George Polya.
The famous general collections from Russia and Poland are classic and should be well studied.
The AopS books Art of Problem Solving volumes 1 and 2 are also well recommended.
Classical treatments and General Olympiad Problem Solving Books: |
1. How to Solve It - Polya |
2. Mathematical Discovery Polya |
3. Mathematics and Plausible Reasoning I Polya |
4. Mathematics and Plausible Reasoning II (2nd edition) Polya |
5. Mathematical Problems and Puzzles from the Polish Mathematical Olympiads - Straszewicz (1965) |
6. USSR Olympiad Problem Book (The) - Shklasrsky, Chentzov, and Yaglom (1993, Dover) (1-1) |
Advanced Modern treatments:: |
1. Math Olympiad Dark Arts |
Proof Techniques:
Geometry: Plane Geometry
It is assumed you've completed the Art of Problem Solving Introduction to Geometry.
In my view, the classical plane geometry resources are still the superior choices for study, even though they are very dense.
Start with #1 and #2 (CPIG and Geometry Revisited), however to do well on the Olympiad, you will need to study Altshiller-Court, Johnson, and Aref.
Altshiller-Court and Johnson are very light on problems, Aref is heavy on problems, so they all work together.
Everything you need for plane geometry success is right here.
Classical treatments: |
1. Challenging Problems in Geometry by Alfred Posamentier.pdf |
2. Geometry Revisited (New Mathematical Library 19) by H. Coxeter, S. Greitzer (MSA, 1967).pdf |
3. An Introduction to the Modern Geometry of the Triangle and the Circle by Nathan Altshiller-Court (Dover 2007).pdf' |
4. Advanced Euclidean Geometry by Roger Johnson (Dover, 1960).pdf |
5. Problems and Solutions in Euclidean Geometry by Aref, Wernick (Dover, 1968).pdf' |
Modern treatments:: |
6. Problem-Solving and Selected Topics in Euclidean Geometry In the Spirit of the Mathematical Olympiads by Louridas, Rassias (2013).pdf |
Algebra: Equations and Trigonometry:
It is assumed that you've completed and understand both Art of Problem Solving Introduction to Algebra and Art of Problem Solving Intermediate Algebra.
In my view, the classical Algebra problem books are still the superior choices for study.
1. Problems in Elementary Mathematics - Lidsky(also extensive Plane and Solid Geometry sections) |
2. Problems in Higher Algebra - Faddeev |
3. A Problem Book in Algebra - Krechmar |
Algebra: Inequalities - (Geometric and Analytic)
The modern resources are far superior choices for study than the older books.
Start with the tutorials and then the modern and then if your really inspired take a look at the classical books, everything you will need is in the tutorials and modern books.
The classical resources include large amounts of material that is not relevant for high school olympiad contests and though interesting, can eat up your time.
1. A less than B (Inequalities) - Kedlaya (1999).pdf (37 page introduction) |
2. Topics in Inequalities 1st edition - Hojoo Lee (2007).pdf (82 pages) |
3. Olympiad Inequalities - Thomas Mildorf (2006).pdf (the basic 12) |
4. Inequalities A Mathematical Olympiad Approach - Manfrino, Ortega, and Delgado (Birkhauser, 2009).pdf |
5. Basics of Olympiad Inequalities - Riasat S.(2008).pdf |
6. Inequalities - Theorems, Techniques, and Selected Problems - Cvetkovski (Springer, 2011).pdf |
7. Equations and Inequalities - Elementary Problems and Theorems in Algebra and Number Theory - Jiri Herman (2000, CMS).pdf (Chapter 2) |
Elementary Inequalities - Mitrinovic, et. al. (1964, Noordhoff).pdf |
Geometric Inequalities - Bottema, et. al. (1968).pdf |
An Introduction To Inequalities (New Mathematical Library 3) - Beckenbach and Bellman.pdf |
Geometric Inequalities (New Mathematical Library 4) - Kazarinoff.pdf |
Analytic Inequalities - Kazarinoff (1961, Holt).pdf |
Analytic Inequalities - Mitrinovic, Dragoslav S., (Springer, 1970).pdf |
Inequalities - Beckenbach E., Bellman R. 1961.pdf |
Algebraic Inequalities (Old and New Methods) - Cirtoaje.pdf |
Old and New Inequalities - Andreescu.pdf |
Secrets in Inequalities (volume 1) Pham Kim Hung.pdf |
Geometric Problems on Maxima and Minima - Titu Andreescu, Oleg Mushkarov, Luchezar Stoyanov.pdf |
An Introduction To The Art of Mathematical Inequalities - Steele, J. Michael (2004, MAA).pdf |
When Less is More - Visualizing Basic Inequalities (Dolciani 36) - Alsina and Nelson (2009, MAA).pdf |
Algebra: (Functional Equations):
There are no classical books and resources on olympiad functional equations problems.
It was all hit or miss back then from various magazine problem sections.
Start with the tutorials, then on to the books, then it's just a matter of doing problems. Treat each one as a puzzle.
1. The Quest for Functions (Tutorial - Beginner) by Vaderlind (2005). |
2. Functional Equations (Tutorial - Advanced) by Radovanovic (2007). |
3. Functional Equations by Andreescu, Boreico (2007) |
4. Functional Equations and How To Solve Them by Small (Springer, 2007) |
5. Functional Equations by Leigh-Lancaster (2006). |
6. 100 Functional Equations from AoPS. |
Discrete Mathematics (Combinatorics and Graph Theory):
It is assumed you've finished the Art of Problem Solving Counting and Probability book.
The modern treatments are far superior to the classical resources.
There are a number of good textbooks for background, but most include too much as they are oriented towards college courses.
The idea is to pick one and learn it well. I always liked the Tucker book, now in a 6th edition.
The Tucker and Vilenkin books have great coverage of generating functions.
The Art of Problem Solving Intermediate Counting is good also.
1. Applied Combinatorics by Alan Tucker |
2. Counting, 2nd Edition - Meng, Guan (2013) |
3. Principles and Techniques in Combinatorics - Chen Chuan-Chong, Koh Khee-Meng (WS, 1992).pdf |
4. Combinatorics - Vilenkin N.(1971).pdf |
Number Theory:
It is assumed that you've covered the matieral in the Art of Problem Solving Introduction to Number Theory.
The necessary background for Olympiad level number theory can be found in any of dozens of books available that are usually titled 'Elementary Number Theory' or some variation.
The idea is to pick one and learn it well. Generally they don't cover diophantine equations that well, which is where the Olympiad problem books come in.
Note that at the olympiad level, you now must also know quadratic reciprocity. The ones I like are by Roberts, and by Dudley. Ther Roberts book is very unusual for style.
Once you know the basics it really is all about doing problems.
Math Olympiad Problems And Solutions Pdf Problems
1. Elementary Number Theory - A Problem Solving Approach - Roberts (MIT, 1977).pdf |
2. Elementary Number Theory - Dudley |
3. 250 Problems in Elementary Number Theory - Sierpinski (1970).pdf |
4. An Introduction to Diophantine Equations - A Problem-Based Approach - Andreescu, Andrica and Cucurezeanu (Birk, 2011).pdf |
5. 1001 Problems in Classical Number Theory (Problems).pdf |